Atomistic calculations of elastic properties of metallic fcc crystal surfaces
By V. Shenoy. 2005
727 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/eab4d432e7d8b9eb5d9fa1cbe6fb0115a33a6655
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Materials Chemistry
- Harold S. Park
- Patrick A. Klein
- P. Chhapadia
- P. Mohammadi
- P. Sharma
- Francesco dell'Isola
- Ali Javili
- Jianxiang Wang
In Mechanical Engineering
- P. Chhapadia
- Zhuping Huang
- Jin-Xing Shi
- Francesco dell'Isola
- B. Karihaloo
- Q. Ni
- Jianxiang Wang
- L. Sun
In Mechanics of Materials
- Francesco dell'Isola
- L. Sun
- Z. P. Huang
- Jianxiang Wang
- Huiling Duan
- Ali Javili
- Zhuping Huang
- P. Sharma
Citations in the corpus
- Surface stress effects on the resonant properties of metal nanowires: The importance of finite deformation kinematics and the impact of the residual surface stress (2008, background): “We also discuss here differences between the current formulation for surface stress and surface energy, and the traditional thermodynamic definition of surface stress (see for example [33, 41]):”
- A surface Cauchy–Born model for nanoscale materials (2006, background): “Other works are based upon utilization of small atomistic simulations [22, 25] to calculate surface stresses on the material.”
- Size-dependent effective properties of a heterogeneous material with interface energy effect: from finite deformation theory to infinitesimal strain analysis (2007, background): “This is because in general the surface/interface energy c0 at j0 is positive, since otherwise a liquid or a solid would gain energy upon fragmentation (e.g., [9, page 595]), and c2 is the change rate of the interface energy due to the change of the interface area, and the negative ls has been confir”
- A scaling law for properties of nano-structured materials (2006, background): “Therefore, the signs of terms involving a and b will depend on the properties of the surfaces, as seen from figure 1 and from the theoretical calculations of Miller & Shenoy (2000) and Shenoy (2005).”
- Curvature-dependent surface energy and implications for nanostructures (2011, methodology): “…Shenoy, 2000; Park and Klein, 2008; Jing et al., 2006), frequency modifications for sensing (Park and Klein, 2008; Wang and Feng, 2007), atomistic methods for computation of surface properties (Shenoy, 2005; Shodja and Tehranchi, 2010; Mi et al., 2008) and composites (Mogilevskaya et al., 2008).”
- Geometrically nonlinear higher-gradient elasticity with energetic boundaries (2013, methodology): “A method for the determination of surface elastic properties of face centered cubic metals from atomistic simulations is developed by Shenoy (2005).”